2016
DOI: 10.1109/tmtt.2016.2602208
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Low-Complexity Subband Digital Predistortion for Spurious Emission Suppression in Noncontiguous Spectrum Access

Abstract: Abstract-Noncontiguous transmission schemes combined with high power-efficiency requirements pose big challenges for radio transmitter and power amplifier (PA) design and implementation. Due to the nonlinear nature of the PA, severe unwanted emissions can occur, which can potentially interfere with neighboring channel signals or even desensitize the own receiver in frequency division duplexing (FDD) transceivers. In this article, to suppress such unwanted emissions, a low-complexity sub-band DPD solution, spec… Show more

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Cited by 21 publications
(16 citation statements)
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“…Lastly, to strive for complexity reduction in the learning loop, we drop the exact channel estimates in terms of the amplitudes. This yields, strictly speaking, only an approximation of the feedback signal in (13), however, as it will be shown through numerical examples it does not have any essential impact on the linearization performance. The feedback signal for the reduced complexity learning architecture is thus given by…”
Section: Simplified Learning Architecturementioning
confidence: 95%
“…Lastly, to strive for complexity reduction in the learning loop, we drop the exact channel estimates in terms of the amplitudes. This yields, strictly speaking, only an approximation of the feedback signal in (13), however, as it will be shown through numerical examples it does not have any essential impact on the linearization performance. The feedback signal for the reduced complexity learning architecture is thus given by…”
Section: Simplified Learning Architecturementioning
confidence: 95%
“…As a result, adaptive learning algorithms will suffer from slow convergence and potentially high excess mean square error, thus limiting the cancellation performance. To ensure faster and smoother learning and high cancellation performance, as well as better numerical properties in digital hardware implementations, the basis functions can be first orthogonalized with respect to each other -an approach that is widely adopted in SI cancellation and digital pre-distortion (DPD) processing contexts in general [17], [33]. To shortly outline the orthogonalization procedure, we switch to vector-matrix notations, and collect the instantaneous delayed basis function samples in a vector as…”
Section: A Basis Function Orthogonalizationmentioning
confidence: 99%
“…A detailed analysis of the nonlinear distortions at the IM3 and IM5 sub-band has been done in [23] when a ninth-order PA is excited with a dual carrier signal as in (1). We hereby present the distortion components up to the ninth order at the IM3+ sub-band, which read…”
Section: Sequential Learning Of Imsub-band Dpd Coefficientsmentioning
confidence: 99%
“…However, for fast and smooth learning of the proposed sub-band DPD coefficients, a basis function orthogonalization procedure was proposed earlier in [23]. In this paper, we use an orthogonalization procedure which allows us to learn the DPD coefficients with different orders sequentially instead of concurrently.…”
Section: Sequential Learning Of Imsub-band Dpd Coefficientsmentioning
confidence: 99%
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